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Abstract:
The concept of stable domination has been developed as a way to extend
the tools of stability theory to structures which are not stable but
have a rich stable reduct (in a precise sense). In this talk, I will
define stable domination and its associated notion of domination
independence, and illustrate how some standard properties of
independence in a stable theory lift to corresponding properties of
stably dominated types. I will illustrate these properties with
examples in algebraically closed valued fields.
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